E-Books →Conformal Vector Fields, Ricci Solitons and Related Topics
Published by: book79 on 21-01-2024, 15:17 | 
0
Free Download Conformal Vector Fields, Ricci Solitons and Related Topics
English | 2024 | ISBN: 9819992575 | 165 Pages | PDF EPUB (True) | 10 MB
This book provides an up-to-date introduction to the theory of manifolds, submanifolds, semi-Riemannian geometry and warped product geometry, and their applications in geometry and physics. It then explores the properties of conformal vector fields and conformal transformations, including their fixed points, essentiality and the Lichnerowicz conjecture. Later chapters focus on the study of conformal vector fields on special Riemannian and Lorentzian manifolds, with a special emphasis on general relativistic spacetimes and the evolution of conformal vector fields in terms of initial data.
Buy Premium From My Links To Get Resumable Support,Max Speed & Support Me
Links are Interchangeable - Single Extraction
Help Us Grow – Share, Support
We need your support to keep providing high-quality content and services. Here’s how you can help:
- Share Our Website on Social Media! 📱
Spread the word by sharing our website on your social media profiles. The more people who know about us, the better we can serve you with even more premium content! - Get a Premium Filehost Account from Website! 🚀
Tired of slow download speeds and waiting times? Upgrade to a Premium Filehost Account for faster downloads and priority access. Your purchase helps us maintain the site and continue providing excellent service.
Thank you for your continued support! Together, we can grow and improve the site for everyone. 🌐
Related News
-
{related-news}
Comments (0)
Information
Users of Guests are not allowed to comment this publication.
Search
Updates
Partner
» TutBB
» Byte
» Crawli
» Warezomen
» Warez-DDL
» Raidrush
» KATZCD
» Free Ebooks Library
Your Link Here ?
(Pagerank 4 or above)
» Byte
» Crawli
» Warezomen
» Warez-DDL
» Raidrush
» KATZCD
» Free Ebooks Library
Your Link Here ?
(Pagerank 4 or above)